The Solution of Equations

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9). Now sin 3(9 being computed, 36^ is found from a table of sines, and then d is known. Thus, ;/, =: 2r sin 6, /, = 2r sin (120° + ff), y^ ~ 2r sin (240° + ^, are the real roots of the cubic in y.\ * For an outline of these transcendental methods, see Hagen's Synopsis der hoheren Mathematik, Vol. I, pp. 339-344.
f When B^ is negative and numerically less than C, as also when B* is positive, this solution fails, as then one root is real and two are imaginary. In this case, however, a similar me
...thod of solution by means of hyperbolic sines is possible. See Grunert's Archiv fur Mathematik und Physik, Vol. xxxviii, pp. 48-76.
TRIGONOMETRIC SOLUTIONS. 25 For example, the depth of flotation of a sphere whose diam- eter is 2 feet and specific gravity 0.65, is given by the cubic equation x^ — 3^" + 2.6 = o (Art. 6). Placing x=y-\-\ this reduces to y — ly ■\- 0.6 — o, for which B = — \ and C =+0.3.
Thus r = I and sin 3^ = -(-0.3. Next from a table of sines, 36/ = 17° 27', and accordingly = s° 49'.


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